The variables x and y have a proportional relationship, and y= 5/6 which equation represents this relationship? x= 3/4. Which eq
uation represents this relationship?
1 answer:
Answer:
(d) y= (1 1/9)x
Step-by-step explanation:
A proportional relation is described by the equation ...
y = kx
Dividing by x shows how to find the value of k:
k = y/x
For the given values of y and x, the value of k is found to be ...
k = (5/6)/(3/4) = (5/6)(4/3) = 20/18 = 10/9 = 1 1/9
The relationship is represented by the equation ...
y = (1 1/9)
You might be interested in
Answer:
the picture can't clean. so I can't solve the problem
Twenty four more than twice Carlos's score would be 24+2c
yaaaa I am here what about u

Recall that

Let

, so that


Since the angle

lies in the second quadrant, you know that the cosine must be negative, so
It's 5,200 I'm glad to help you